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This kind of estimates play an important role in the widths theory and have a wide range of applications in the approximation theory of functions, numerical solutions of differential and integral equations, and statistical estimates.
Due to a significant and constantly updating employment of Berry-Esseen-like inequalities in different areas of pure and applied mathematics - such as stochastic processes, mathematical statistics, Markov chain Monte Carlo, random graphs, combinatorics, coding theory and kinetic theory of gases - the researchers have tried to continuously generalize this kind of estimates.
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We utilize this kind of estimate just as a first approximation during the iterative impulse detection.
This kind of estimate is a generalization of the scalar result (Le Rousseau in J. Differ. Equ. 233:417-447, 2007).
The major problems for the team with this kind of estimating were: The concept of story points is unknown to most contributors and this will probably not change, due to transient team members.
This kind of estimate is more related to the "ideal" cost, rather than the actual cost.
As we know, this kind of estimated value not the true value.
However, on the other hand side, experts from which this knowledge is acquirable, are trained business experts that are deeply familiar with this kind of estimation: estimating business operating figures.
This kind of saturation estimates provides spatial distribution of gas hydrate along seismic profile rather than at a log position, which can help to plan further logging and drilling expedition in this area and global gas hydrate saturation estimates.
This kind of optimistic estimate has led some politicians to compare Scotland's potential energy exports to those of Saudi Arabia, arguing that an independent Scotland will be able to export its spare electricity to Europe.
Such estimates mainly depend on two facts: the set of functions under consideration (parts (a -(c) in Theorem 5.3), and the kind of estimate we are interested in, namely, pointwise estimate or uniform estimate (see equations (48) and (49), respectively).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com